complex polytope造句
例句與造句
- A complex polytope exists in the complex space of equivalent dimension.
- The dual of a regular complex polytope has a reversed symbol.
- As such it is an example of the more general complex polytope in any number of complex dimensions.
- A polytope constructed in such a unitary space is called a "'complex polytope " '.
- Because of this a complex polytope cannot be seen as a contiguous surface and it does not bound an interior in the way that a real polytope does.
- It's difficult to find complex polytope in a sentence. 用complex polytope造句挺難的
- A complex polytope may be understood as a collection of complex points, lines, planes, and so on, where every point is the junction of multiple lines, every line of multiple planes, and so on.
- In a regular complex polytope the vertices incident on the edge are arranged symmetrically about their centroid, which is often used as the origin of the edge's coordinate system ( in the real case the centroid is just the midpoint of the edge ).
- The regular complex polytope 3 { 4 } 3, or, in \ mathbb { C } ^ 2 has a real representation as a 24-cell in 4-dimensional space . 3 { 4 } 3 has 24 vertices, and 24 3-edges.
- The regular complex polytope 3 { 4 } 2,, in \ mathbb { C } ^ 2 has a real representation as a 3-3 duoprism in 4-dimensional space . 3 { 4 } 2 has 9 vertices, and 6 3-edges.
- The regular complex polytope 5 { 4 } 2,, in \ mathbb { C } ^ 2 has a real representation as a 5-5 duoprism in 4-dimensional space . 5 { 4 } 2 has 25 vertices, and 10 5-edges.